Explosion of firecracker on pond

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A firecracker weighing 0.70 kg explodes into three pieces on a frozen pond, with two pieces having known masses and velocities. The first piece (0.20 kg) moves at 100 m/s, while the second piece (0.20 kg) moves at 125 m/s at a right angle to the first. The discussion focuses on applying the principle of conservation of momentum to find the speed of the third piece. Participants clarify that the total initial momentum is zero since the firecracker was stationary before the explosion. The correct approach involves calculating the individual momenta of the pieces to solve for the unknown speed of the third piece.
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Homework Statement

A firecracker (mtot = 0.70 kg), sitting on a frozen pond, explodes into three pieces, each of which moves horizontally. Piece 1 (m1 = 0.20 kg; v1 = 100 m/s) moves at a right angle to piece 2 (m2 = 0.20 kg; v2 = 125 m/s). What is the speed of the third piece?



Homework Equations

mv=p=j=ft



The Attempt at a Solution

m(tot)v1+v2+v3=ft i think t=v(final)/a and a would be equal to gravity but iam just not sure. thanks for help!
 
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hi omc1! :smile:
omc1 said:
A firecracker (mtot = 0.70 kg), sitting on a frozen pond, explodes into three pieces, each of which moves horizontally. Piece 1 (m1 = 0.20 kg; v1 = 100 m/s) moves at a right angle to piece 2 (m2 = 0.20 kg; v2 = 125 m/s). What is the speed of the third piece?

m(tot)v1+v2+v3=ft

what is this supposed to be? :confused:

what principle do you think applies here?

(and what topics have you been lectured about this week?)​
 
we have only talked bout impulsion and momentum so far i think thurseday we begin collision...
 
the formula applies to mas total times the sum of the velocities is the force times time...
 
omc1 said:
we have only talked bout impulsion and momentum so far i think thurseday we begin collision...

an explosion is a type of collision (in reverse!)

what happens to momentum in a collision? :smile:

(and do you need to answer this before thursday?!)
 
momentum is conserved in a collision, yes my homework is due wednesday night.
 
omc1 said:
momentum is conserved in a collision

ok, the initial momentum is zero :wink:

(because the question says the firecracker is "sitting")

sooo …​
 
mmmm ok so m(tot)v1+v2+v3=0 iam not sure
 
omc1 said:
mmmm ok so m(tot)v1+v2+v3=0 iam not sure

no, that's multiplying the total mass by the sum of the velocities

you need to add the individual momentums (ie individual mass times individual velocity) :wink:
 
  • #10
soo m1v1+m2v2+m3v3=0 ??
 
  • #11
yup! :biggrin:
 
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